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Saturday, July 11, 2020 | History

5 edition of Geometry and topology of submanifolds found in the catalog.

Geometry and topology of submanifolds

proceedings of the meeting at Luminy, Marseille, France, 18-23 May, 1987

  • 163 Want to read
  • 15 Currently reading

Published by World Scientific Pub. Co. in Singapore, Teaneck, N.J .
Written in English

    Subjects:
  • Submanifolds -- Congresses,
  • Geometry, Differential -- Congresses,
  • Topology -- Congresses

  • Edition Notes

    Statementeditors, Jean-Marie Morvan, Leopold Verstraelen
    ContributionsMorvan, J.-M, Verstraelen, Leopold
    The Physical Object
    Paginationviii, 248 p. :
    Number of Pages248
    ID Numbers
    Open LibraryOL17914553M
    ISBN 109971509334, 9971509326

    Differential Geometry of Warped Product Manifolds and Submanifolds Bang-Yen Chen A warped product manifold is a Riemannian or pseudo-Riemannian manifold whose metric tensor can be decomposed into a Cartesian product of the y geometry and the x geometry — except that the x-part is warped, that is, it is rescaled by a scalar function of the. Morse theory is a study of deep connections between analysis and topology. In its classical form, it provides a relationship between the critical points of certain smooth functions on a manifold and the topology of the manifold. It has been used by geometers, topologists, physicists, and others as a remarkably effective tool to study manifolds.

    Material in this book may be reproduced by any means for edu- Geometry and Topology: On the Crossroad", vol. , 3. "Geometry, Topology, and Mathematical Physics, S. P. Novikov's Seminar: ", vol. , vii. viii PREFACE The paper of Feigin and Veselov is devoted to the study of a geometry of cer-. this book, and in the computational geometry literature in general. Computational methods are emphasized, so the main topological objects are simplicial com- plexes, combinatorial surfaces and submanifolds of some Euclidean Size: KB.

    to guarantee the infered geometry and topology to be close to the original ones even when the data are corrupted by various types of noise and outliers. This book. Two main concepts will play a central role in this book: simplicial complexes and .   This book provides an introduction to topology, differential topology, and differential geometry. It is based on manuscripts refined through use in a variety of lecture courses. The first chapter covers elementary results and concepts from point-set topology.


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A Reimannian invariant for submanifolds in space forms and its applications, B.Y. Shen; some variational problems in submanifold theory, F. Dillen; isoparametric systems on symmetric spaces, S. Mullen; focal sets in affine geometry, R.

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Projective geometry, theorems of Desargues and Pappus, transformation theory, affine geometry, Euclidean, non-Euclidean geometries, topology.

( views) The Geometry of the Sphere by John C. Polking - Rice University, We are interested here in the geometry of an ordinary sphere. In plane geometry we study points, lines, triangles. This volume is dedicated to Prof Dr Tom Willmore for his contribution to the development of the domain of differential geometry.

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Contents: Isoparametric and Chen Submanifolds (S Carter & U Dursun). Geometry and Topology of Submanifolds and Currents; proceedings Midwest Geometry Conference ( Stillwater, OK) and ( Norman, OK) Edited by Weiping Li and Shihshu Walter Wei American Mathematical Society pages $ Contemporary Mathematics; Volume QA This Book; Anywhere; Quick Search in Books.

Enter words / phrases / DOI / ISBN / keywords / authors / etc. Search. Geometry and Topology of Submanifolds, VII. Geometry and Topology of Submanifolds, VIII. Geometry and Topology of Submanifolds IX. Geometry and Topology of Submanifolds X.

Hopf Algebras. BOOK: DIFFERENTIAL GEOMETRY OF WARPED PRODUCT MANIFOLDS AND SUBMANIFOLDS | This book ( pages + xxx) is the unique book which provides extensive and comprehensive survey on both warped product.

The book uses the reduction of codimension, Moore’s lemma for local splitting, and the normal holonomy theorem to address the geometry of submanifolds. It presents a unified treatment of new proofs and main results of homogeneous submanifolds, isoparametric submanifolds, and their generalizations to Riemannian manifolds, particularly.

The book provides Lecture-tested introduction to topology, differential topology, and differential geometry. Contributes to a wide range of topics on a few pages and about 70 exercises motivate the application of the learned field.

Contains valuable hints for further : Birkhäuser Basel. Differential Geometry Lecture Notes. This book covers the following topics: Smooth Manifolds, Plain curves, Submanifolds, Differentiable maps, immersions, submersions and embeddings, Basic results from Differential Topology, Tangent spaces and tensor calculus, Riemannian geometry.

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It is based on manuscripts refined through use in a variety of lecture courses. The first chapter covers elementary results and concepts from point-set topology. The papers cover recent results on geometry and topology of submanifolds.

On the topology side, topics include Plateau problems, Voevodsky's motivic cohomology, Reidemeister zeta function and systolic inequality, and freedom in 2- and 3-dimensional manifolds.

[Oh96c] Oh, Y.-G., Relative Floer and quantum cohomology and the symplectic topology of Lagrangian submanifolds, in Contact and Symplectic Geometry (Cambridge, ), –, Publications of the Newton Institute, 8.

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The author begins with .Geometry and topology of submanifo differential geometry in honor of prof. S. S. Chern [Shiing-Shen Chern], Peking university, China, 29 aug - 3 sept ; TU Berlin, Germany, 26 - .